Group Theory | Counting of Onto Homomorphism from f: K4 To Zm | PYQs & Short Trick By Gp sir

[@bittukr3054]

First 😀

[@shaikshafah6214]

Option A is correct sir ❤

[@parthianss]

Second

[@tanurupasingha3308]

Thanks sir for short tricks

[@lallitarajawat6009]

A

[@dipikayadav3134]

Option A is correct answer 🙏🙏🙏🙏

[@lokeshkumawat3064]

A option nice trick thank you sir

[@mukulkumarkumar1400]

Options A

[@meneha191]

0 is the right answer

[@abmath...8460]

Option a is correct

[@Dipu2324]

A ... 1 sec

[@sumitas8998]

Thank you sir🙏
Option A is correct

[@AMANYADAV-yw6ft]

A is correct answer

[@subhajitgiri8526]

❤️❤️❤️

[@dipapal1567]

Thank You Sir ❤️🙏🏻
A ✅

[@MayankSharma-cm4zb]

Zero A .. 0.0001 sec

[@subhampal3616]

a

[@souvikgiri4616]

Thank you 🙏🙏sir
Correct✅ option A

[@dronamrajuchanda3262]

ans a thank you sir

[@rituyadav8148]

Option A

[@kaustavchatterjee4220]

Option A is the right answer

[@prasannabatchu3152]

A) 0 in 2 sec

[@AmanPandey-ep3we]

Option A is write answer

[@rajaneeshkumar771]

Option a.......just now

[@ashwaniverma7590]

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[@sarfarajmallick1157]

No

[@saraswathin8232]

A is correct

[@winnerm411]

How many number of onto homomorphism from K4 to Z4 ?

[@chandankumargupta8174]

Zero , because there is no any normal subgroup exist of K4 group which is isomorphic to z4 and equal to z4

[@ajaybijarniya122]

A

[@5Stars49]

O

[@RenuVashisth-bu8ey]

0 will be ans

[@khushi7751]

0

[@deenakrishnadalabehera5334]

Ans is 0

[@kritivarshney2406]

A is correct

[@debashislenka8160]

A

[@happinessforever4187]

A

[@chandankumargupta8174]

A